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1

Adams, Lucas Grillis. Dome story: Planning & building a geodesic home. Georgetown, Tex: Armadillo Books, 1998.

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2

Morgan, G. W. Geodesic & geolatic domes & space structures: Geometric design methods. San Jose, CA, U.S.A: Sci-Tech Publications, 1985.

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3

Desai, Maharshi. Ghummat: Software unfolding the geometry of geodesic domes. Ahmedabad: School of Architecture, Centre for Environmental Planning & Technology, 1993.

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4

Pugh, Anthony. Polyhedra: A visual approach. Palo Alto, CA: Dale Seymour Publications, 1990.

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5

Wenninger, Magnus J. Spherical models. Mineola, N.Y: Dover, 1999.

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6

Motro, René. Tensegrity: Structural systems for the future. London: Kogan Page Science, 2003.

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7

Motro, René. Tensegrity: Structural systems for the future. London: Hermes Penton Science, 2003.

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8

Divide spheres: Geodesics and the orderly subdivision of the sphere. Boca Raton: A K Peters/CRC Press, 2012.

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9

Engineering a new architecture. New Haven: Yale University Press, 1996.

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10

Rolly, Horst Friedrich. Earthquake disaster management: Focussing on the earthquake of September 30, 1993 in Latur and Osmanabad Districts, Maharashtra, India and the reconstruction and rehabilitation project at Gubal Village where geodesic domes were constructed as earthquake resistant housing. Frankfurt am Main: Peter Lang, 2007.

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11

Rolly, Horst Friedrich. Earthquake disaster management: Focussing on the earthquake of September 30, 1993 in Latur and Osmanabad Districts, Maharashtra, India and the reconstruction and rehabilitation project at Gubal Village where geodesic domes were constructed as earthquake resistant housing. Frankfurt am Main: Peter Lang, 2007.

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12

Hopster, Gene. Illustrated Dome Building: Step-by-step Complete Plans. Hexadome America, 2005.

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13

Moore, Carl. What is the environmental impact of a manufactured geodesic dome?: A case study. 1999.

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14

Loon, Borin Van. Geodesic Domes. Tarquin, 1994.

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15

DIY geodesic domes. Machynlleth: Centre for Alternative Technology, 1998.

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16

Curtis, Cathy. Black Mountain, Provincetown, and the Woman Paintings. Oxford University Press, 2017. http://dx.doi.org/10.1093/oso/9780190498474.003.0003.

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In 1948, Willem de Kooning taught at the Black Mountain College summer session in Asheville, North Carolina. Elaine thrived in this experimental ambience. She worked on Buckminster Fuller’s first geodesic dome, studied with Josef Albers, and played the ingénue in The Ruse of Medusa, choreographed by Merce Cunningham, with music by Erik Satie played by John Cage. While Bill labored over his breakthrough painting Asheville, Elaine produced rhythmic abstractions on wrapping paper. That fall, he painted Woman, the first of his grotesque female figures. It is impossible to fully parse the real-life and artistic influences that led to these paintings, but his deepening rift with Elaine was surely among them. The following summer, in Provincetown, Massachusetts, she studied with Hans Hofmann and socialized with friends. One of her self-portraits was included in a group exhibition at the Sidney Janis Gallery that fall; portraiture would change the course of her creative
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17

Tibor, Tarnai, ed. Spherical grid structures: Geometric essays on geodesic domes. Budapest: Hungarian Institute for Building Science, 1987.

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18

Loon, Borin Van. Geodesic Domes: Demostrated and Explained with Cut-Out Models. Tandem Library, 1994.

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19

Morgan, G. W. Geodesic and Geolatic Domes and Space Structures Geometric D. Sci Tech Pubns, 1990.

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20

Hugh, Kenner. Geodesic Math and How to Use It. 2nd ed. University of California Press, 2003.

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21

Adams, Lucas Grillis. Domes to decagons: Exploring alternative housing. Armadillo Books, 2000.

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22

Motro, René. Tensegrity: Structural Systems for the Future. Butterworth-Heinemann, 2006.

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23

Strength-to-weight ratio of geodesic domes: An instructional module for technology education. Morgantown WV: Appalachian Technology Education Consortium, 1992.

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24

Deruelle, Nathalie, and Jean-Philippe Uzan. The two-body problem: an effective-one-body approach. Oxford University Press, 2018. http://dx.doi.org/10.1093/oso/9780198786399.003.0056.

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This chapter presents the basics of the ‘effective-one-body’ approach to the two-body problem in general relativity. It also shows that the 2PN equations of motion can be mapped. This can be done by means of an appropriate canonical transformation, to a geodesic motion in a static, spherically symmetric spacetime, thus considerably simplifying the dynamics. Then, including the 2.5PN radiation reaction force in the (resummed) equations of motion, this chapter provides the waveform during the inspiral, merger, and ringdown phases of the coalescence of two non-spinning black holes into a final Kerr black hole. The chapter also comments on the current developments of this approach, which is instrumental in building the libraries of waveform templates that are needed to analyze the data collected by the current gravitational wave detectors.
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25

Nemett, Adam. We Can Save Us All. Brilliance Audio, 2018.

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26

We can save us all: A novel. 2018.

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